(1) y =z,y = 1, y = 2;

Algebra and Trigonometry (6th Edition)
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Author:Robert F. Blitzer
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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(i) y = 2°, y = 1, y = 2;
(iii) y = 110, y =1°;
(ii) y = 12z – 2, y = z° – 10z
(iv) y = 5, y = 2, 1 = 0;
(vi) y = a - 2, y = -a + lz – 2.
(v) y = 2, y = Va,1 = 0;
Present your answers to the problem in six tables (a subproblem a table) similar to the following table:
Subproblem (+) | Answers
R= the region bounded by the curves
y = sin(x), y = cos(z), z = 0.
(a)
z = 1/4
I = 0,
= sin(z), y = cos(x))
(b)
R=
(c)
(cos(x) – sin(z)) dx = v2 – 1;
area(R) =
(d)
area(R) 0.41421.
Attention WTEX users: the formula
I = 0,
= sin(z), y= cos(x)
I = 1/4
R =
in the above table is produced with the following LVTEX code:
R =\begin{pmatrix} x=0, & x=\pi/4 \\ y=\sin(x), & y=\cos (x) \end{pmatrix}
Transcribed Image Text:(i) y = 2°, y = 1, y = 2; (iii) y = 110, y =1°; (ii) y = 12z – 2, y = z° – 10z (iv) y = 5, y = 2, 1 = 0; (vi) y = a - 2, y = -a + lz – 2. (v) y = 2, y = Va,1 = 0; Present your answers to the problem in six tables (a subproblem a table) similar to the following table: Subproblem (+) | Answers R= the region bounded by the curves y = sin(x), y = cos(z), z = 0. (a) z = 1/4 I = 0, = sin(z), y = cos(x)) (b) R= (c) (cos(x) – sin(z)) dx = v2 – 1; area(R) = (d) area(R) 0.41421. Attention WTEX users: the formula I = 0, = sin(z), y= cos(x) I = 1/4 R = in the above table is produced with the following LVTEX code: R =\begin{pmatrix} x=0, & x=\pi/4 \\ y=\sin(x), & y=\cos (x) \end{pmatrix}
1. (Areas of Plane Regions). For each of the subproblems below:
(a) sketch the curves, shade the region R of the plane the curves bound;
(b) represent the region R either as a Type I,
I = a,
y = g(x), y = f(x))
R=
or Type II region,
y = c,
y =d
R=
z = g(y), I = f(y))
or as the union
R= R, U...UR,
of several Type I, or Type II regions, if necessary (in the last case please provide description of all the regions R.);
(c) find the area of the region R;
(d) round your result in (c) to five decimal places.
Transcribed Image Text:1. (Areas of Plane Regions). For each of the subproblems below: (a) sketch the curves, shade the region R of the plane the curves bound; (b) represent the region R either as a Type I, I = a, y = g(x), y = f(x)) R= or Type II region, y = c, y =d R= z = g(y), I = f(y)) or as the union R= R, U...UR, of several Type I, or Type II regions, if necessary (in the last case please provide description of all the regions R.); (c) find the area of the region R; (d) round your result in (c) to five decimal places.
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